Question

write a polynomial function in standard form with the given zeros. x=3,0

Answer 1

y = (x-a)(x-b)
is a polynomal with zeros x=a,b

Answer 2

helps ?

Answer 3

the idea been
x = 3 => x-3 = 0 => (x-3) = 0
x =0 => x - 0 = => (x-0) = 0

thus now, but using the "zeros" or "solutions" of the quadratic equation, that is the "x-intercepts"
we know its roots, that is

(x -3) and (x-0) so just multiply those to get your original polynomial

Answer 4

multiply wat

Answer 5

\(\bf x = 3 \implies x-3 = 0 \implies \color{red}{(x-3)} = 0\\ \quad \\
x =0 \implies x - 0 =0 \implies \color{red}{(x-0)} = 0\\ \quad \\
\color{red}{(x-3)(x-0)} = 0\implies \square x^2+\square x+\square = 0\)

Answer 6

i dont know how to get the answer tho

Answer 7

just multiply the binomials, the exercise assume you do know polynomials multiplication

Answer 8

http://www.youtube.com/watch?v=ZMLFfTX615w

Answer 9

thank u

Answer 10

yw